[B5] T.F. Banchoff, Tight polyhedral Klein bottles,
       projective planes and Möbius bands,
       Math. Ann. 207 (1974) 233-243.
The author proves that there is not tight substantial Klein bottle in E^n for n bigger than 5, and gives geometric consequences of substantial embeddings in the highest possible dimension. He shows that a tight projective plane is essentially unique, as is a tight Möbius band.

[Left] Bibliography

[TOC] [Index] [Glossary] [Mail] [Help]

10/12/94 dpvc@geom.umn.edu -- The Geometry Center